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To solve this, we need to determine how many copies Sara sold given the price and sales amount. Here’s the breakdown:

1. Sara charged **$2 per copy** of *The Legend of Mr. Boots*.
2. The graph shows her total sales reached **$1,600**.

To find the number of copies sold:
\[
\text{Number of copies} = \frac{\text{Total sales}}{\text{Price per copy}} = \frac{1600}{2} = 800
\]

So, Sara sold **800 copies**.

Would you like more details or have any questions?

Here are some related questions for further practice:

1. What would be the total revenue if Sara sold 1,000 copies at $2 each?
2. If Sara decided to increase the price per copy to $3, how many copies would she need to sell to make $1,600?
3. How many copies would Sara need to sell to reach $2,000 in sales at the current price of $2?
4. If Sara's total sales goal was $2,500, how many more copies would she need to sell beyond the initial 800?
5. What percentage increase in revenue would Sara have if she raised the price to $2.50 per copy and sold the same number of copies?

**Tip:** To find the number of items sold, divide the total revenue by the price per item.

Sara charged $2 for each copy of *The Legend of Mr. Boots*. How many copies did Sara sell?

Learn how to determine the number of copies sold when Sara charged $2 per copy and her total sales reached $1,600. This example demonstrates division to solve for unknown quantities and is suitable for students in grades 6-8.

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